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y=ax x+y=a solving x+ax=a x(1+a)=a x=a/(1+a) therefore y=a^2/(1+a) thus pt of intersection is (a/(1+a),a^2/(1+a)) the line y=ax cuts the origin thus another vertex in the triangle is(0,0) the line x+y=a cuts the y axis at x=0 implies the point (0,a) using the area of triaangle formula in co ordinate geometrey solve
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